Researchers establish exact mathematical correspondence between quantum measurement-induced phase transitions and classical percolation, providing first analytical expressions for entanglement exponents in non-unitary systems.

Researchers establish exact mathematical correspondence between quantum measurement-induced phase transitions and classical percolation, providing first analytical expressions for entanglement exponents in non-unitary systems.
Researchers derive exact analytical expressions for multipartite entanglement exponents near measurement-induced phase transitions in quantum circuits, revealing power-law long-range correlations that circumvent entanglement monogamy constraints.
Measurements induce phase transitions in monitored bosons, causing a dramatic shift from volume-law to logarithmic entanglement scaling via dynamical Bose-Einstein condensation into slowest-decaying modes.
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Establishes Fourier-based conditions for local unitary equivalence of orthogonal arrays and irredundant orthogonal arrays, connecting LU equivalence to coding theory duality for linear codes over prime fields.
We develop a PEPS-based method to extract corner entanglement entropy in 2D quantum critical systems, demonstrating universal scaling with correlation length and validating finite-entanglement scaling predictions.
Introduces computable upper bounds on asymptotic relative entropy of entanglement via k-multinegativity, proves additivity for Werner states and related families, and disproves finite collapse conjectures for entanglement cost hierarchies.
Local chaotic quantum evolution naturally generates universal entanglement catalysts with diverging nonlocal magic—a discovery revealing how quantum systems can serve as asymptotic entanglement reservoirs without fine-tuning.
Proves midpoint placement of entanglement sources is optimal for all qubit channels through transpose-factorization methods and quantum Sinkhorn scaling, resolving a recent conjecture in quantum information theory.
Analytical theory for measurement-induced entanglement in infinite-randomness critical states. MIE decays with universal exponent (3-√5)/2; critical properties remarkably robust—contrasting sharply with clean systems.
Establishes sharp upper bounds on quantum state purity for APPT states, determines exact minimum von Neumann entropy for qubit-qudit systems, and proves exponential decay rate ln(27/4) for spectral volumes. Disproves the Dũng–Khôi conjecture.
We demonstrate biseparable quantum states can be catalytically transformed into genuinely multipartite entangled and nonlocal states via local operations alone, without classical communication, using a novel sum-to-product protocol.
New subsystem product entropy unifies state distinguishability measures and reveals exact duality with SVD entanglement entropy. Verified analytically in 2D CFT and numerically on critical Ising chains, enabling efficient quantum state comparisons.
Proves no finite dimensional limit exists for squashed entanglement by constructing a counterexample with partially dephased Bell pairs, resolving a long-standing open question in quantum information theory.
Introduces a geometric quantifier using Majorana stellar representations to characterize entanglement in indistinguishable boson systems through property-attribution incompatibility, with applications to quantum metrology.
Nonlocal magic reveals hidden structure in quantum states during the ergodic-to-localization transition, outperforming entanglement entropy as a probe of many-body dynamics and thermalization breakdown.
Continuous weak measurement of qubits via homodyne detection generates entanglement and quantum magic absent in unmonitored dynamics. Optical phases tune these resources for quantum applications.
University of Oxford researchers confirmed quantum entanglement occurs among heavy, short-lived particles at CERN's Large Hadron Collider—demonstrating this quantum phenomenon transcends particle mass scales and exotic decay channels.
We unify geometric, entropic, and metrological frameworks for quantifying entanglement. Proving Entanglement Distance equals Meyer-Wallach measures and correlates with Quantum Fisher Information, enabling Heisenberg-limited sensing.